As with most bonds, consider a bond with a face value of $1,000. The bond's maturity is 5 years, the coupon rate is 10% paid annually, and the market yield (discount rate) is 14%. What should be the estimated value of this bond in one year? Assume the market yield remains unchanged.

2. A bond has a par value of $1,000, a time to maturity of 10 years, and a coupon rate of 8% with interest paid annually. If the current market price is $800, what will be the approximate capital gain yield of this bond over the next year if its yield to maturity remains unchanged?

A bond has 10 years remaining to maturity, pays annual coupons (yesterday) of $6, and has a face value of $100. The current price of the bond is $125.591 and the price next year is expected to be $123.358. (Interest rates are not expected to change over the coming year.) What is the yield to maturity on the bond?

The bond's duration is the sum of the present value of each payment weighted by the time period in which the payment is received, with the resulting quantity divided by the price of the bond. Therefore, solve for the bond's duration given the following variables: A $1,000 par bond is priced at 95% of par, the bond's annual coupon rate is 6%, and the bond has 4 years to maturity. Additionally, show your calculator's function keys for the 5th column titled, "What is the Present Value Interest Factor at ? %" PV =, FV =, PMT =,N=, and I = .... and CPT key = ? 0.0000 CUIT CPT SET ENTER DEL INS Column 1 Column 2 Column 3 Column 4 Column 5 2ND CF NPV IRR PM AMORT DON CLR TVM PV PMT FV RAND Number (#) of "X" means "multiplied each by" payment Amount of payment "A $1,000 par bond is priced "X" means "multiplied by" What is the Present Value Interest 呢 VE 1/x HYP SIN مر at 95% of par" so $950 x .06 = $57?) 1 X $ 57 X Factor at ? % ? (show calculator function keys: PV=, FV = PMT =, N =, & I=? ? =…